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  • 34-XX Ordinary differential equations
  • 34Kxx Functional-differential and differential-difference equations
  • 34K05 General theory

34Kxx Functional-differential and differential-difference equations

  • 34K05 General theory
  • 34K06 Linear functional-differential equations
  • 34K07 Theoretical approximation of solutions
  • 34K08 Spectral theory of functional-differential operators
  • 34K09 Functional-differential inclusions
  • 34K10 Boundary value problems
  • 34K11 Oscillation theory
  • 34K12 Growth, boundedness, comparison of solutions
  • 34K13 Periodic solutions
  • 34K14 Almost and pseudo-periodic solutions
  • 34K17 Transformation and reduction of equations and systems, normal forms
  • 34K18 Bifurcation theory
  • 34K19 Invariant manifolds
  • 34K20 Stability theory
  • 34K21 Stationary solutions
  • 34K23 Complex (chaotic) behavior of solutions
  • 34K25 Asymptotic theory
  • 34K26 Singular perturbations
  • 34K27 Perturbations
  • 34K28 Numerical approximation of solutions
  • 34K29 Inverse problems
  • 34K30 Equations in abstract spaces
  • 34K31 Lattice functional-differential equations
  • 34K32 Implicit equations
  • 34K33 Averaging
  • 34K34 Hybrid systems
  • 34K35 Control problems
  • 34K36 Fuzzy functional-differential equations
  • 34K37 Functional-differential equations with fractional derivatives
  • 34K38 Functional-differential inequalities
  • 34K40 Neutral equations
  • 34K45 Equations with impulses
  • 34K50 Stochastic functional-differential equations
  • 34K60 Qualitative investigation and simulation of models
  • 34K99 None of the above, but in this section
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Sur une classe d'équations fonctio-différentielles

D. D. Adamović (1972)

Matematički Vesnik

Sur une équation différentielle abstraite à domaine variable; applications aux problèmes mixtes, du type Cauchy-mêlé, pour l'équation de la chaleur

Claudio Baiocchi (1972)

Mémoires de la Société Mathématique de France

Sur une équation différentielle du premier ordre à argument fonctionnel

K. Zima (1971)

Annales Polonici Mathematici

Sur une équation différentielle fonctionnelle à argument accéléré

T. Dłotko, M. Kuczma (1964)

Colloquium Mathematicae

Sur une méthode de resolution de l’équation U ' ( t ) + b 0 U ( t ) + b l U ( t - ω ) = f ( t )

Silva Oliveira, J. (1975)

Portugaliae mathematica

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